The calculation of the number of science and mathematics teachers in a state is not uncomplicated. There is the issue, first of all, of whether all teachers teaching science and mathematics courses should be properly counted as science and mathematics teachers. As we note several times throughout this project and discuss in greater detail in the unit on Teacher Quality and Teacher Licensure, we would argue that only teachers who have the appropriate state credentials to teach specific science and mathematics subjects – including those alternate route and in-migrating teachers who have been legitimately granted temporary credentials – should be counted as part of the active science and mathematics teacher supply. Without this restriction, the supply of science and mathematics teachers becomes, if not infinite, then certainly so large and ill-defined that it threatens to make a meaningful analysis of supply and demand and the development of effective policies to address them impossible.
Secondly, the number of teachers is contingent upon the inclusion or exclusion of private schools from the supply calculation. We have chosen to focus on public education in these guidelines, which both narrows the definition of who is included as a teacher and reduces the number of teachers counted in the active supply. (It would increase the number of teachers in the reserve pool, however, because active private school teachers are potential public school employees.)
Still another complication is the fact that individual teachers may have multiple certifications in science and mathematics. Thus, a single individual who teaches both biology and physics, for example, or both natural science and mathematics, may be double counted in the state’s computation of its active science and mathematics teachers. One way of handling this would be to count teachers on the basis of their Full Time Equivalent (FTE) course load; a teacher who has a third of an assignment in mathematics and two-thirds in biology would count as one-third of a mathematics teacher and two-thirds of a biology teacher.
Clearly, as the 2007-2010 economic downturn in the U.S. has demonstrated, economic realities have a significant impact on the extent to which such historical averages and trends can serve as a reliable basis for future teacher attrition or retirement projections.
The two principal sources for newly licensed teachers in a state are the state’s teacher preparation programs (both traditional and alternate route programs) and the migration of teachers from other states or countries. Because it is the responsibility of a single agency in a state to grant new teacher licenses, it should be relatively easy to find out how many licenses are granted from year to year. Future projections can then be made on the basis of trends in the number of licenses issued over time – although such trends may not account for the expansion or addition of programs that prepare science and mathematics teachers or greatly expanded out-of-state recruitment efforts.
It is ultimately not sufficient, however, simply to project the number of new teacher licensees in science and mathematics over the next 5-10 years. Some of these teachers will leave the state to work elsewhere, some will teach in private schools, some will delay their entry into teaching, and some will pursue another career and never enter the K-12 classroom, at all. Thus, what is needed is an estimate of the number of new licensees who are likely to be available to teach in the next 5-10 years, and that is a far more difficult calculation.
In the end, all that such studies can do for any specific state is to provide some possible suggestions for how they might refine their estimates of the supply of science and mathematics teachers. And the studies clearly indicate that projections of teacher supply in individual states would benefit from careful state-level investigations – ideally in each local labor market – that can identify and quantify complex patterns of postponed entry and re-entry into teaching among science and mathematics teachers. These patterns not only become part of the basis for future projections but also can help in developing more effective recruitment and retention policies and practices.
Because of the many contingencies involved, it is also difficult to project the number of science and mathematics teachers who are likely to migrate into the state over the next 5-10 years and seek teaching licenses. Some states have aggressive out-of-state teacher recruitment programs, however, which may target and yield a reliable number of new teachers annually and also may be able to increase that number to respond to any projected shortfall.
Beyond a first-order projection, which gives an approximate, statewide estimate of the available supply of science and mathematics teachers, it is ultimately desirable to develop a more sophisticated projection of the supply of teachers that includes other important factors and is more attuned to local realities. Several refinements would yield more precise and helpful supply projections – if data of adequate quality can be collected:
If computed by district, the non-hired teachers can be counted as surplus even if they were eventually hired in another district or by private schools. If computed statewide, however, teachers can be counted as surplus only if they were not hired by any public school or district in the state. This will yield an estimate of the total available pool of science and mathematics teachers that counts only individuals who have demonstrated an actual interest in teaching – arguably a much more realistic estimate than one which attempts includes all licensed teachers in the state.
This limitation already should have been included in the first-order supply projection. Its repetition here emphasizes the importance of ensuring that only adequately qualified teachers are included in the calculation of the supply of science and mathematics teachers.
There is, however, no universally accepted definition of an “adequately qualified” teacher. And there is an additional challenge in finding a set of readily usable data points that would permit the easy identification of teachers' qualifications as adequate or inadequate in the kind of large-scale supply and demand analysis we are discussing here. For the sake of convenience and consistent with our focus in this project on teacher supply and demand, we would recommend that states consider a class as being taught by an “adequately qualified” teacher only if the teacher (a) is fully licensed or certified (i.e., not teaching on the basis of a temporary or emergency credential or waiver), or has demonstrated solid knowledge of his or her field and is enrolled in a teacher preparation program and pursuing a license; (b) is not teaching “out-of-field” – i.e., has the subject knowledge required by licensure or endorsement in the field to be teaching the class; and (c) is an actual employee of the school or district and not a temporary substitute.
To be sure, not all adequately qualified teachers are equally well-qualified or capable, and some teachers who are not technically qualified to teach a particular class may in fact be quite suitable for the task. A teacher who is a recent transfer from another state, for example, and has a temporary license because he or she needs to take a course or two to satisfy the new state’s licensure requirements is likely to do just fine. Moreover, the fact that a teacher is technically qualified to teach a class according to the criteria we have suggested does not guarantee that he or she will teach it well. As we discuss in the Teacher Quality and Teacher Licensure unit of the project, state licensure – especially licensure in the sciences – is a blunt instrument that does not necessarily ensure that teachers who meet the criteria for licensure and for teaching a particular subject are ultimately sufficiently well-qualified to be successful in teaching it. For purposes of conducting a statewide assessment of the adequacy of the teacher workforce, however, state licensure – if it is based on valid criteria and rigorously enforced – provides the analysis with an important quality control dimension.
Good state-level projections will reflect these district variations, and a trend study of state projections based on solid data could make it possible to project the science and mathematics teacher supply for specific districts as a function of fluctuations in the overall state supply numbers. In the absence of such a trend analysis, or for districts that want even more accurate projections and a clearer understanding of the likely causes of and possible remedies for an estimated shortage of science and mathematics teachers, several kinds of specific data are required:
Most of these individuals will never go into teaching. It is possible, however, to target specific incentives at this population to entice some of them into the classroom and give them training in pedagogy. How many individuals can thus be wooed into teaching depends upon the size and nature of the incentives and the realities of the larger labor market. Surveys of this population may provide an indication of the size of the incentives that would be required and thus inform a deliberate effort to recruit a certain number into the classroom – assuming that available resources and state and district teacher compensation policies permit it. An interest in teaching expressed in a survey, however, may not translate into a willingness to teach in actual fact.